DMZ内视场光学分割型航摄相机子影像高准确度几何拼接

针对内视场光学分割型相机,利用子影像同名像点虚拟影像坐标相等这一约束条件,提出一种高准确度子影像几何拼接方法.首先在分析各CCD几何安置误差的基础上,设计拼接关系并给出拼接参量计算方法;其次结合SIFT等高准确度影像匹配算子对拼接模型进行优化选择,给出子影像拼接流程;最后采用附加参量自检校技术进行畸变参量再精化处理.利用所提方法对一款自行设计的数字大面阵复合相机进行几何拼接试验,结果表明该方法能够有效解决高准确度子影像几何拼接、高量测性能大幅面虚拟影像生成问题,拼接后影像内符准确度可达子像元级,满足航测作业对数字航摄相机测图准确度和摄影效率的应用要求.     

Reduced products and sheaves of metric structures

We introduce reduced products in continuous logic, and provide ways to establish satisfaction in the reduced product based on the satisfaction in its fibers, and conversely, on the lines that Horn and Chang did for reduced products in classical logic. We also consider a definition of a sheaf of metric structures, endow its stalks with a metric prestructure, and determine what filters can be used so that a collection of reduced products of arbitrary structures forms a sheaf on a given index space.     

Discounted cost optimality problem: stability with respect to weak metrics

We find inequalities to estimate the stability (robustness) of a discounted cost optimization problem for discrete-time Markov control processes on a Borel state space. The one stage cost is allowed to be unbounded. Unlike the known results in this area we consider a perturbation of transition probabilities measured by the Kantorovich metric, closely related to the weak convergence. The results obtained make possible to estimate the vanishing rate of the stability index when approximation is made through empirical measures.     

Approximating fixed points of holomorphic mappings in the Hilbert ball

We approximate fixed points of holomorphic and ρ-nonexpansive self-mappings of the Hilbert ball using both continuous and discrete schemes.     

Regularity and estimates for J-holomorphic discs attached to a maximal totally real submanifold

We prove that pseudo-holomorphic discs attached to a maximal totally real submanifold inherit their regularity to the boundary from the regularity of the submanifold and of the almost complex structure. The proof is based on the computation of an explicit lower bound for the Kobayashi metric in almost complex manifolds, which also yields explicit estimates of Hölderian norms of such discs.     

HYPERKÄHLER STRUCTURE OF THE TAUB-NUT METRIC

The Taub-NUT four-dimensional space-time can be obtained from Euclidean eight-dimensional one through a momentum map construction; the HKLR theorem [9] guarantees the hyperkähler structure of R ⁸ descends to a hyperkähler structure in the Taub-NUT space. Here we present a detailed and fully explicit construction of the hyperkähler structure of a space-time with a Taub-NUT metric.     

On the set of Lorenz-maximal imputations in the core of a balanced game

This paper considers the set of Lorenz-maximal imputations in the core of a balanced cooperative game as a solution concept. It is shown that the Lorenz-solution concept satisfies a number of suitable properties such as desirability, continuity and the reduced game property. Moreover, the paper consideres alternative characterizations where it is shown that Lorenz-fairness is tantamount to the existence of an additive, strictly increasing and concave social welfare function. Finally the paper also provides axiomatic characterizations as well as two examples of application. Received: February 1999/Final version: June 2001     

Banach空间L~P(Ω)中非齐次不适定椭圆边值问题的最小范数极值解

该文对 Ｂａｎａｃｈ空间 ＬＰ（Ω）中二阶椭圆方程非齐次不适定 Ｎｅｕｍａｎｎ 问题,引入伪变分解的概念,应用Ｂａｎａｃｈ空间几何及［３］中关于Ｂａｎａｃｈ空间中线性算子的Ｍｏｏｒｅ－Ｐｅｎｒｏｓｅ广义逆．证明了上述伪变分解为最小范数极值解,从而为适定的．     

一个集值映射的不动点定理

得到了从度量空间X(不必是完备的)到X的非空有界子集族B(X)的集值映射的一些不动点,其结果推广了一些已有的结论.